Team Composition Revisited: Expanding the Team Member Attribute Alignment Approach to Consider Patterns of More Than Two Attributes

计算机科学 团队构成 集合(抽象数据类型) 领域(数学) 命题 编码(集合论) 作文(语言) 变化(天文学) 数据挖掘 数据科学 知识管理 数学 物理 认识论 哲学 程序设计语言 纯数学 天体物理学 语言学
作者
Kyle J. Emich,Michael McCourt,Li Lu,Amanda Ferguson,Randall S. Peterson
出处
期刊:Organizational Research Methods [SAGE Publishing]
卷期号:27 (2): 329-348
标识
DOI:10.1177/10944281231166656
摘要

The attribute alignment approach to team composition allows researchers to assess variation in team member attributes, which occurs simultaneously within and across individual team members. This approach facilitates the development of theory testing the proposition that individual members are themselves complex systems comprised of multiple attributes and that the configuration of those attributes affects team-level processes and outcomes. Here, we expand this approach, originally developed for two attributes, by describing three ways researchers may capture the alignment of three or more team member attributes: (a) a geometric approach, (b) a physical approach accentuating ideal alignment, and (c) an algebraic approach accentuating the direction (as opposed to magnitude) of alignment. We also provide examples of the research questions each could answer and compare the methods empirically using a synthetic dataset assessing 100 teams of three to seven members across four attributes. Then, we provide a practical guide to selecting an appropriate method when considering team-member attribute patterns by answering several common questions regarding applying attribute alignment. Finally, we provide code ( https://github.com/kjem514/Attribute-Alignment-Code ) and apply this approach to a field data set in our appendices.

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